This math topic focuses on simplifying algebraic expressions involving the difference of squares. Students are presented with problems where they simplify expressions framed as a fraction, with a difference of squares in the numerator and a linear binomial in the denominator. Specific skills practiced include recognizing and applying the difference of squares formula, \((a^2 - b^2 = (a+b)(a-b))\), to simplify algebraic fractions by canceling common factors between the numerator and the denominator. These problems are part of an advanced unit on polynomials and quadratics.

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Polynomial Algebra Difference of Squares - Variables and Integers Divided by Term - Simplify

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What does this expression simplify to?

d216d4\frac{d^{2} - 16}{d - 4}

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